▍1. 全志H5主板
说明： PADS软件打开，一个DDR，需要的可以下载参考(PADS software open, a DDR, you need to download reference)
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▍2. Snoop网络封包分析工具
Snoop网络封包分析工具，本控件基于WinPcap，所以必须先安装WinPcap(Snoop Network Packet Analysis Tool,This control is based on WinPcap, so you must install WinPcap first.There are examples to illustrate.)
▍3. Snoop网络封包分析工具
说明： Snoop网络封包分析工具，本控件基于WinPcap，所以必须先安装WinPcap(Snoop Network Packet Analysis Tool,This control is based on WinPcap, so you must install WinPcap first.There are examples to illustrate.)
▍10. [349-2016-QD-TGD]972016111801AM
月1日 - 说明: 主要用于C#开发客户端,用于读写西门(hi every bodyertgeghrgb)
▍11. [349-2016-QD-TGD]972016111801AM
说明： 月1日 - 说明: 主要用于C#开发客户端,用于读写西门(hi every bodyertgeghrgb)
▍14. zngfcqbszscq_dwj
水电费对方公司的分红的身份和对方更好的福冈黄蜂的规划的分隔号风格化地方共和国(awaojdhaksjdbhaksjdhaksdhakjdhkasjh)
▍15. 面向智能电网中能量管理的分布式算法研究_邢浩
运行前将对电力进行优化，以保证电网的稳定供电。(The power will be optimized before operation to ensure the stable power supply of the power grid.)
▍16. RMATH
MATH -- a unit of elementary mathematical routines for Turbo Pascal versions 4 up
▍17. di806
Relief computing classification weight, For beginners with a reference value, Calculate the maximum eigenvalue judgment matrix of AHP.
▍18. 2
说明： Background Given a set of rectangles {R1, R2, …, Rn}, compute the area of their common intersection. i.e., Area(R1∩R2∩…∩Rn) The edges of the rectangles R1, R2, …, Rn, are either vertical or horizontal lines. For example, the intersection of 4 rectangles, R1, R2, R3, and R4, in the following figure is the shaded rectangle. Input The input contains (N + 1) lines. The first line specifies the number of rectangles N, where 1 < N < 1000. Since the sides of the rectangles are parallel to the x-axis and y-axis, each rectangle is bounded by the lines x = x1, x = x2, y = y1 and y = y2 and each subsequent line of the input file thus specifies one rectangle in the following format: x1 x2 y1 y2 such that 0 <= x1 < x2 <= 10000 and 0 <= y1 < y2 <= 10000, and x1, x2, y1 and y2 are integers. Output The output file contains the area of the intersection of all the rectangles.
▍19. 2
Background Given a set of rectangles {R1, R2, …, Rn}, compute the area of their common intersection. i.e., Area(R1∩R2∩…∩Rn) The edges of the rectangles R1, R2, …, Rn, are either vertical or horizontal lines. For example, the intersection of 4 rectangles, R1, R2, R3, and R4, in the following figure is the shaded rectangle. Input The input contains (N + 1) lines. The first line specifies the number of rectangles N, where 1 < N < 1000. Since the sides of the rectangles are parallel to the x-axis and y-axis, each rectangle is bounded by the lines x = x1, x = x2, y = y1 and y = y2 and each subsequent line of the input file thus specifies one rectangle in the following format: x1 x2 y1 y2 such that 0 <= x1 < x2 <= 10000 and 0 <= y1 < y2 <= 10000, and x1, x2, y1 and y2 are integers. Output The output file contains the area of the intersection of all the rectangles.
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